Betty consumes leisure and food and both are normal goods. a. Show graphically what would happen to the number of hours that Betty will work if she sees an increase non-labor income. b. Show with a graph and explain how Betty’s hours worked can decrease if she sees an increase in wages.
a) From the first graph, it can be seen that if non labour income income increases, then at the same amount of food can be consumed at a particular level of income and since the non labour income is increasing, the people tend to work less for the same amount of income with which leisure increases.
b) If the wages increases, from the graph it can be seen that at a Particular level of income the number of hours would decrease to achieve the same amount of income.
Betty consumes leisure and food and both are normal goods. a. Show graphically what would happen...
Consumers have preferences regarding income and leisure, just as they had among other goods in Chapter 2. As before, Ed would like more income and more leisure so the indifference curve map is Income Equilibrium ------- Slope = Wage rate - Tw+TB (365 – TH-T). Leisure time FIGURE 7-2 Labor-Leisure Trade-Off 3. Labor-Leisure trade off. Using the tools in FGS Textbook Figure 7.2, explain what would happen to the choices of time for leisure (at home) and time for work...
Problem 3 Alan's utility function for consumption (C) and leisure time (1) is U(C,1) = 2C1/2 + 1. Each week, Alan has a time endowment of 120 hours that he can devote to work (N) or leisure time (7). The unit price of C is $1 while the unit wage rate is w. Alan also earns A dollars per week of non-labor income. a) Write the expression of Alan's budget constraint. b) Find Alan's optimal combination of consumption and leisure...
Problem 3 Alan's utility function for consumption (C) and leisure time (1) is U(C,1) = 2C1/2 + 1. Each week, Alan has a time endowment of 120 hours that he can devote to work (N) or leisure time (7). The unit price of C is $1 while the unit wage rate is w. Alan also earns A dollars per week of non-labor income. a) Write the expression of Alan's budget constraint. b) Find Alan's optimal combination of consumption and leisure...
27. If consumers' income increases by one dollar and consumers consume both food and non-food, a. spending on food consumption will always increase. b. spending on food consumption will increase but by less than one dollar if both food and non- food are normal goods. c. spending on food consumption will increase only if non-food is inferior good. d. spending on food consumption will increase only if non-food is normal good. 28. A reduction in the price of good A...
Suppose Tom has a utility function U=C*L C= consumption L= hours of leisure Tom has 100 hours to divide between work and leisure per week wage is $20/hr 1. Write down budget constraint in terms of consumption and hours of work 2.Tom make decisions on hours of work, leisure and consumption to max. utility. Explain why we can collapse this problem to one in which he chooses hours of leisure only 3. Find optimal hours of work and total consumption...
Need as much details as possible. Microeconomics. 2. Vera's utility over consumption (that is, all goods and services that she buys), C, and leisure (work- free time), L, is U(CL)-CL. Her hourly wage is w=10 €. Suppose that she can work for 24 hours a day if she wants to and that the price of consumption is p . (a) How many units of consumption can Vera buy in a day if she works non-stop? What if she works 24-L...
1. The reservation wage likely increases when A. the price of consumption increases. B. the wage increases. C. the price level (of consumption and wages) increases. D. non-labor income increases. E. one is a discouraged worker. 2. Due to the added worker effect, the labor force participation rate A. increases during a recession. B. decreases during a recession. C. a fairly useless statistic. D. over-counts the number of workers wanting a job. E. over-counts the number of workers with a...
Suppose there is a permanent increase in total factor productivity. Show what will happen to wages and the equilibrium quantity of labor using a graph of the labor market. Explain. Why is your answer different from problem number (3)?
3. A country's labor market between food (Q) and clothing (Qc) is currently in equilibrium. Labor is used to produce both goods. Land (T) is only used to produce food and Capital (K) is only used to produce clothing. a. Draw a graph that shows the equilibrium wage. Put the origin for the clothing axis on the left side of the graph. Be sure to clearly label your axes and indicate the equations that represent each curve b. Explain why...
Leisure-labour choice 1. Mr. Cog works in a machine factory. He can work as many hours per day as he wishes at a wage rate of w. Let C be the number of dollars he spends on consumer goods and let R be the number of hours of leisure that he chooses. (a) Mr. Cog earns $8 an hour and has 18 hours per day to devote to labor or leisure, and he has $16 of nonlabor income per day....